Cubical Representation and Minimization through Cubical Technique A Tabular Approach

摘要

Tables, Boolean Laws and different traits of Karnaugh Maps are used generally to establish a solution of Boolean equations. Cubical representation is another option to help in getting a solution of equations. Largest possible k-cubes that exist for a given function are equivalent to its prime implicants. A technique of minimization of Logic functions is tried to be achieved through cubical methods. Further in the paper a Tabular method for minimization has been discussed with a touch of cubical approach, apart from basic rudimentary and pivotal approach of Quine Mc clusky method. The main purpose is to make aware and utilise the advantages of cubical techniques in minimization of Logic functions. All this is done with an aim to achieve minimal cost solution.